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Analytical model of dynamic crack evolution in tempered and strengthened glass plates

机译:钢化和强化玻璃板动态裂纹扩展的解析模型

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摘要

Modern buildings and vehicles are increasingly employing tempered and strengthened glass plates as architectural and critical load-bearing structural components. Nevertheless, the fracture behavior of these components is only poorly understood and the literature is largely empirical or anecdotal. In this manuscript we implement a semi-static fracture mechanics-based model to describe the evolution of a single crack in tempered and strengthened glass plates. This analytical model applies to cracks driven by residual stress and to fracture origins located at the plate's symmetry plane. The model was validated by comparing the branching length, , and the mirror radius, , computed, to mechanical tests conducted by the authors and results reported in the literature. Branching lengths and mirror radii were found to strongly correlate with the plate's thickness, , and with the peak tensile stress, . It was found that crack branching and mist formation are bounded by the non-dimensional parameter and respectively. Finally, it was determined that the branching length displayed a non-zero lower bound approximately equal to a quarter of the plate's thickness whereas the mirror radius had a theoretical zero lower-bound.
机译:现代建筑物和车辆越来越多地采用钢化和强化玻璃板作为建筑和重要的承重结构部件。然而,对这些部件的断裂行为了解甚少,并且文献在很大程度上是经验性的或轶事的。在本手稿中,我们实现了基于半静态断裂力学的模型来描述钢化和强化玻璃板中单个裂纹的演变。该分析模型适用于由残余应力驱动的裂纹以及位于板对称平面上的断裂起点。通过将分支长度和计算的镜面半径与作者进行的机械测试和文献报道的结果进行比较,验证了该模型的有效性。发现分支长度和反射镜半径与板的厚度以及峰值拉伸应力密切相关。发现裂纹的分支和雾的形成分别受无量纲参数的限制。最终,确定分支长度显示的非零下限大约等于板厚度的四分之一,而镜面半径的理论下限为零。

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